A parent function is the simplest representative form of a family of functions. In this clip, the quadratic parent function is illustrated by y=f(x)=x2, whose basic graph is a parabola.
Conditions: Used as the starting function before transformations are applied.; The example shown is quadratic, but the spoken definition is general.
A parent function is the simplest representative form of a family of functions. In this clip, the quadratic parent function is illustrated by y=f(x)=x2, whose basic graph is a parabola.
Conditions: Used as the starting function before transformations are applied.; The example shown is quadratic, but the spoken definition is general.
The clip introduces transformations as operations applied to a parent function’s graph. The named categories are translations (shifts left, right, up, down), reflections (across the x- or y-axis), and vertical stretches or compressions.
Conditions: These are presented as general ways to modify the graph of a parent function.; Only horizontal and vertical translations and reflections are actually solved within this clip.
The clip introduces transformations as operations applied to a parent function’s graph. The named categories are translations (shifts left, right, up, down), reflections (across the x- or y-axis), and vertical stretches or compressions.
Conditions: These are presented as general ways to modify the graph of a parent function.; Only horizontal and vertical translations and reflections are actually solved within this clip.